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V (Y ) = E (Y E (Y ))2 = E Y 2 E (Y )2 = = 02 12 2 3 032 = 0 Nach unseren Regeln ergibt sich V (Y ) = V (X 1 X 2) = V (X 1) 2 Cov (X 1,X 2) V (X 2) = = 024 2 000 064 = 0 JosefBeispiel Le ydold c 061 / V arianz V (Y ) Mathematische Methoden X K ovar ianz und K orrelation 13 / 41 V (X 1) = å x 2 1 P (X 1. 社社会福祉士生涯研修手帳_0327indd 表i会福祉士生涯研修手帳_0327indd 表i 2. F õ ¤ ¨ Õ µ å ñ ® T ¥ & Ú ê · r y E F õ Þ y Ñ T { Þ z > I V v y C Ë r Ñ T ` ¦ C Ë ² ³ r C } µ è ¸ { ² ¦ Ï Ë é ¬ l ù ¾ ³ $ X Ê Ñ l y y.
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î å x a } g 4 z Ñ ® ì ó Ñ « Ñ ' Ê ³ * ) I = 86% ¹ 0 · ~ Ö V ¥ q 4 Y V k y U T k u z ~ N _ 4 4 { X kHE \ 4 y U \ ¾ Z á ª Î ~ o z X Y T '0, \ i ¥ k 4 4 V a ~ u z ¡ 4 a e ¥ z 4 4 8 d ÷ m F $& T r q 4 g V l. ð ¢ µ Ù o Ó d ° ý v ´ ù x v , ´ ¢ µ 0 > ¶ ¸ ° ý v Y ?. Notice that V(Y) = V(#) = s2 3 Properties of the LeastSquares Estimators Theorem 3 1 b ˆ 0 and bˆ 1 unbiased estimators ie E(bˆ i) = bi, i = 0,1 2V(bˆ 0) = c00s2 where c00 = åx2 i nSxx 3V(bˆ 1) = c11s2, where c11 = 1 Sxx 4Cov(bˆ 0, bˆ 1) = c01s2, where c01 = x Sxx 5S2 = SSE/(n 2), where SSE = Syy bˆ 1Sxy and Syy = å(yi y)2, is an unbiased estimator for s2 Properties.
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X " Ó ½ Ç · ?. I(X;Y) = å X,Y p(X,Y)log2 p(X,Y) p(X)p(Y) With p(X,Y) the proportion of data falling into bin X,Y, ie p(X,Y) is the joint distribution of X and Y The MIC (Reshef et al,11) can be seen as the continuous variable counterpart to mutual information However, the above is seen as a naïve estimate, and typically will overestimate I(X;Y. ¯ ï Ä é å & ;.
Die bedingte Varianz V (ytjxt) ist analog V (ytjxt) = E (yt E (ytjxt))2 jxt = s 2 # In unserem Modell ist die bedingte Varianz von yt konstant yt E (ytjxt) = ( a b xt #t) (a b xt) = s#2 Und somit V (y tjxt) = E (#2 jxt) = E (#2) = s 2 # Josef Leydold c 06 Mathematische Methoden VIII Einfache Regression 6 / 21 Varianzreduktion Zur Berechnung von V (ytjxt) wird die Information xt. } ì r w E Ü E K r M. D 5 ¶ 6 Á Y.
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E(XjY =y)def= å x xfXjY(xjy) and, more generally, E(g(X)jY =y) def= å x g(x)fXjY(xjy);. V (X ) = å x (x m 2) P (X = x) = å x x2 P (X = x) m 2 V (X ) = å x (x m 2) f(x) = å x x2 f(x) m 2 JosefVarianzLe ydold c 06/ Rec henreg eln Mathematische Methoden III Zuf allsv ar iab le 17 / 43 Sei Y = a b X , dann gilt allgemein für die V ar ianz von Y V (Y ) = V (a b X ) = b2 V (X ) Die V ar ianz ist verschieb ungsin var iant. O ù Q Q R R Q Q Q Q Q Q R Q R Q ú û Ë ú û Ë Q Q Q Q ² ³ Y G ` $ ´ ú û Ë r) Q Q ò) ó · Ï F Ð Ñ Ò Ó ô õ ö Å ã ä ú û Ë Å B Æ.
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V (Y ) = V (X 1 X 2) = V (X 1) 2Cov (X 1,X 2) V (X 2) = = 024 2 000 064 = 0 Josef LeydoldBeispiel 1 c 06 / Varianz V (Y ) Mathematische Methoden II Kovarianz und Korrelation 13 / 41 V (X 1) = å x2 1 P (X 1 = x1) E (X 1)2 = = 12 60 ( 22) 040 14 = 024 V (X 2) = å x 2 2 P (X 2 = x2) E (X 2) = = ( 21) 0 12 080 0. U ñ ^ w É å ¸x @ E Ryqfzw w U t z o @ S M ²U b £ d { d t Xz )x Ì TpxK d {", qx ° ü=z æïÍ ©Æ ¢B¸OBQMBTUJDMZNQIPNBLJOBTFw£ t ¶pz I Tw ÿ étTT loM b{ At aoI T ü ¾ OsU`I TU ×z t ÿ éb \qxK d {",¨ ;. T y l h { å w A ¨ w !.
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W p z f x Ú ï ³ ã ï Ç ¶ t z « b p w j. W ^ M ¢ Ô t í l o M { N M w ý Ú ï ³ ã ï w ° É A ¨ x å t ª p ² å z ´ Ë Í ¢ ` h \ q q u x ² å. Is defined for any real valued function g(X) In particular, E(X2jY = y) is obtained when g(X)=X2 and Var(XjY =y)=E(X2jY =y)¡E(XjY =y)2 Remark We always suppose that åx jg(x)jfXjY(xjy)•¥ Definition Denote j(y) = E(XjY = y) Then E(XjY) def= j(Y.
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